Urgent 1

profilestudystudent
DataCollection.docx

Dear Professor,

I read your feedback about my post, so I did it over to show you that I am not copying anything off the internet. I do use the internet as resources. However, I was not able to post the assignment for you to view because it was a late post. I am not expecting credit for the Data Collection assignment. Just want to show my work. Sorry about the confusion.

HIGH SCHOOL MATHEMATICS PERFORMANCE VS THE COLLEGE STATISTICS PERFORMANCE

In this project, I would like to ascertain whether there exists a relationship between a student’s entry points in college and the performance of the student in college. The question that the study seek to answer is, Does the performance of a student in college depends on the students’ high school performance?

METHODS OF THE STUDY

The data of this study were collected using a questionnaire. The questionnaire had three parts on gender, the response based on the high school score in mathematics and the last statistics exam score. The data below was collected from 30 students within the college and recorded in table 1

ID

GENDER

HIGH SCHOOL (X)

COLLEGE (Y)

1

FEMALE

78

65

2

FEMALE

82

88

3

FEMALE

58

38

4

FEMALE

77

77

5

MALE

73

86

6

MALE

73

64

7

MALE

75

78

8

FEMALE

60

69

9

MALE

88

84

10

MALE

89

68

11

FEMALE

57

38

12

FEMALE

65

70

13

FEMALE

73

89

14

MALE

81

75

15

MALE

65

60

16

MALE

70

77

17

FEMALE

77

70

18

MALE

77

70

19

MALE

91

88

20

FEMALE

80

72

21

MALE

82

80

22

MALE

60

62

23

MALE

54

68

24

MALE

70

53

25

MALE

65

45

26

FEMALE

90

96

27

FEMALE

74

67

28

FEMALE

64

72

29

FEMALE

59

65

30

FEMALE

86

89

STATISTICAL METHODS

Simple statistical techniques were used to tabulate and analyze the data. The data was analyzed by calculating the measures of central tendencies, measures of dispersions and, measures of location and the correlation between the high score and the college score were analyzed. A scatter plot with a regression line was fitted.

LIMITATION OF THE STUDY

Whereas the confidentiality of the respondents was considered as the students were given random ID numbers, some students may have given inaccurate result and based on this, the data was analyzed at the confidence level of 95%.

FINDINGS

The study was designed to find out if there is a relationship between the entry score of the students and their performance in college. The data on the mathematics performance in high school and the statistics performance in college were collected and recorded in table1 above. The data was analyzed using Excel software. The finding of the descriptive statistics was as shown below. The average performance in high School and college are almost the same showing there is no significant variation in the performance in High school and College.

DESCRIPTIVE STATISTICS

 

HIGH SCHOOL (X)

 COLLEGE (Y)

 

 

 

 

Mean

73.1

 

70.767

Standard Error

1.942

 

2.627

Median

73.5

 

70

Mode

77

 

70

Standard Deviation

10.639

 

14.390

Sample Variance

113.20

 

207.082

Range

37

 

58

Minimum

54

 

38

Maximum

91

 

96

Sum

2193

 

2123

Count

30

 

30

CORRELATION

 

HIGH SCHOOL

COLLEGE

HIGH SCHOOL

1

0.68

COLLEGE

0.68

1

The correlation coefficient between High school and college is r=0.68 showing a positive and moderate but a significant relationship.

The linear relationship between the variables was determined by the equation y = 0.9199x + 3.5232.

A scatter plot of the college Mathematics points vs High School statistics Points

CONCLUSION

Based on these findings, it can be concluded that:

There IS significant relationship between the high school performance and the college performance in mathematics and Statistics respectively.

COLLEGE PERFORMANCES VS HIGH SCHOOL PERFORMANCE

COLLEGE (Y) 78 82 58 77 73 73 75 60 88 89 57 65 73 81 65 70 77 77 91 80 82 60 54 70 65 90 74 64 59 86 65 88 38 77 86 64 78 69 84 68 38 70 89 75 60 77 70 70 88 72 80 62 68 53 45 96 67 72 65 89

High School Points (%)

College Points (%)